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학술저널

ASYMPTOTIC AVERAGE SHADOWING PROPERTY ON A CLOSED SET

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Let f be a difeomorphism of a closed n -dimensional smooth manifold M; and p be a hyperbolic periodic point of f: Let ¤(p) be a closed set which containing p: In this paper, we show that(i) if f has the asymptotic average shadowing property on ¤(p); then¤(p) is the chain component which contains p: (ii) suppose f has the asymptotic average shadowing property on ¤(p): Then if fj¤(p) has the C1-stably shadowing property then it is hyperbolic.

1. Introduction

2. Proof of Theorem 1.2

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